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Symmetry-Shaped Singularities in High-Temperature Superconductor H3S
Sebastian R Thomsen1, Maarten G Goesten1
1Department of Chemistry, Aarhus University, Langelandsgade 140, 8000 Aarhus, Denmark.
The high superconducting critical temperature of H3S is due to electronic structure singularities. Atomic orbital interactions and crystal symmetry create flat bands, enhancing electron-phonon coupling for high-temperature superconductivity.
Area of Science:
- Condensed Matter Physics
- Materials Science
- Quantum Chemistry
Background:
- H3S exhibits one of the highest measured superconducting critical temperatures (203 K).
- This phenomenon is linked to a singularity in the electronic density-of-states, characterized by a flat-band region with saddle points at the Fermi level.
- This electronic structure results in a giant electron-phonon coupling constant, crucial for superconductivity.
Purpose of the Study:
- To elucidate the roles of atomic orbital interactions and space group symmetry in shaping the electronic singularity in H3S.
- To understand the origin of the flat-band region and saddle points at the Fermi level.
- To explain the weak pressure dependence of the superconducting critical temperature in H3S.
Main Methods:
- Theoretical investigation using first-principles calculations.
- Analysis of electronic band structure within the body-centered cubic Brillouin Zone.
- Examination of orbital mixing and symmetry-enforced energy inversions.
Main Results:
- Atomic orbital interactions and space group symmetry cooperatively form the electronic singularity.
- The body-centered cubic Brillouin Zone's unique 2D hypersurface (connecting Γ, H, and N points) is critical.
- Symmetry-enforced s-p energy inversion between Γ and H points causes the collapse of saddle point lines, creating nonbonding states.
Conclusions:
- The electronic singularity and resulting giant electron-phonon coupling in H3S are governed by the interplay of orbital interactions and crystal symmetry.
- The nonbonding nature of saddle-point states explains the superconductor's insensitivity to pressure.
- The theoretical framework demonstrates the potential for engineering flat bands and singularities in 3D lattices via symmetry considerations, applicable to designing novel superconductors.
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